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- W202245114 abstract "As we have seen in [3,4,5,6] a good part of the algebraic theory of reduced quadratic forms, orderings, and real places of commutative fields, as presented by, say Prestel [14] or Lam [8,9], goes over to arbitrary planar ternary rings (PTRs). One of the fundamental tools within these theories is the concept of quadratic semiorderings of fields, which allows sophisticated proofs of the representation criterion or the isotropy principle ([1,2]). For these reasons, it seems desirable, to establish and to study the notion of quadratic semiorderings also over arbitrary, formally-real PTRs." @default.
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- W202245114 date "1990-01-01" @default.
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- W202245114 title "Witt Rings and Semiorderings of Planar Ternary Rings" @default.
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